Title :
Analysis of chaos phenomena in strong nonlinear synapse neural networks
Author :
Garliauskas, Algis
Author_Institution :
Lab. of Neuroinf., Inst. of Math. & Inf., Vilnius, Lithuania
Abstract :
The analysis of a chaos theory, in general, and a neural network chaos paradigm with a specific interpretation by a simple neural network, in particular, allowed us to set up a new aspect in an artificial neuronal approach: an analogy between natural chaos experimentally observed in neural systems of the brain and artificial neural network chaos phenomena has been considered. The significance of asymmetry and nonlinearity, which were increased on introducing a restricted N-shaped synapse relation in a dynamic model, is emphasized. There are illustrated the different computational examples of the neural network properties which are expressed by the equilibrium point, stable cycle or chaotic behaviour in strong nonlinear neural systems.
Keywords :
chaos; neural nets; nonlinear systems; asymmetry; chaos phenomena; chaotic behaviour; dynamic model; equilibrium point; natural chaos; nonlinearity; stable cycle; strong nonlinear synapse neural networks; Artificial neural networks; Biological neural networks; Chaos; Frequency; Humans; Intelligent networks; Neural networks; Nonlinear equations; Orbits; Pattern recognition;
Conference_Titel :
Fuzzy Systems Conference Proceedings, 1999. FUZZ-IEEE '99. 1999 IEEE International
Conference_Location :
Seoul, South Korea
Print_ISBN :
0-7803-5406-0
DOI :
10.1109/FUZZY.1999.790115